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Abstract: This paper investigates the sizes of symmetric variable order based reduced binary decision diagrams for partially symmetric Boolean functions.
The results generalize the least upper bounds on the size of OBDDs proven by Heap [3, 41 and Wegener [ 101. The upper bounds will give the possibility to ...
This paper investigates the sizes of symmetric variable order based reduced binary decision diagrams for partially symmetric Boolean functions.
This paper investigates the sizes of symmetric variable order based reduced binary decision diagrams for partially symmetric Boolean functions.
This paper investigates reduced ordered binary decision diagrams (OBDD) of partially symmetric Boolean functions when using variable orders where symmetric ...
This paper investigates reduced ordered binary decision diagrams (OBDD) of partially symmetric Boolean functions when using variable orders where symmetric ...
This paper investigates reduced ordered binary decision diagrams (OBDD) of partially symmetric Boolean functions when using variable orders where symmetric ...
In Section 3, we investigate upper bounds and lower bounds on the size of OBDDs representing threshold functions. In Section 4, we study the relation between ...
Abstract. We show that the middle bit of the multiplication of two η-bit integers can be computed by an OBDD of size less than 2.8 • 26n/5.